Fiber polytopes for the projections between cyclic polytopes
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Publication:1964647
DOI10.1006/eujc.1999.0319zbMath0952.52010arXivmath/9712257OpenAlexW2119280657MaRDI QIDQ1964647
Francisco Santos, Christos A. Athanasiadis, Victor Reiner, Jesús A. De Loera
Publication date: 3 January 2001
Published in: European Journal of Combinatorics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/9712257
order complexGale transformgeometric realizationchamber complexsecondary polytopefiber polytopesmonotone path polytope\(\pi\)-coherent subdivisionsBaues posettight subdivision
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Cites Work
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- Constructions and complexity of secondary polytopes
- Duality and minors of secondary polyhedra
- Fiber polytopes
- Piles of cubes, monotone path polytopes, and hyperplane arrangements
- Projections of polytopes and the generalized Baues conjecture
- The associahedron and triangulations of the \(n\)-gon
- Subpolytopes of cyclic polytopes
- The generalized Baues problem for cyclic polytopes. I
- On subdivision posets of cyclic polytopes
- Newton polytopes of the classical resultant and discriminant
- Facing up to arrangements: face-count formulas for partitions of space by hyperplanes
- How to give an Exposition of the Cech-Alexander-Spanier type Homology Theory
- Cellular Strings on Polytopes
- Lectures on Polytopes
- Iterated fiber polytopes
- Triangulations of cyclic polytopes and higher Bruhat orders
- The higher Stasheff‐Tamari posets